Corrected code comments
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@ -37,7 +37,7 @@ void cholesky_inplace(MatrixColMajor& I);
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* the upper-triangular R = chol(F), i.e. R'R == F'F. It then computes the
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* upper-trapazoidal factor [ R S d ], with [ S d ] = inv(R') * F' * [ G b ].
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*
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* Note that this operates on the "canonical" A matrix, not the symmetric
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* Note that this operates on the Jacobian A matrix, not the symmetric
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* information matrix like plain Cholesky.
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*
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* This function returns the rank of the factor.
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@ -57,6 +57,9 @@ size_t choleskyFactorUnderdetermined(MatrixColMajor& Ab, size_t nFrontal);
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* of the zero-rows of the factor occur after any non-zero rows. This is
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* (always?) the case during elimination of a fully-constrained least-squares
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* problem.
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*
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* The optional order argument specifies the size of the square upper-left
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* submatrix to operate on, ignoring the rest of the matrix.
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*/
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std::pair<size_t,bool> choleskyCareful(MatrixColMajor& ATA, int order = -1);
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